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  • 标题:Geometrical modeling of the inertial unfolding of a multi-link pendulum in weightlessness
  • 本地全文:下载
  • 作者:Leonid Kutsenko ; Olga Shoman ; Oleg Semkiv
  • 期刊名称:Eastern-European Journal of Enterprise Technologies
  • 印刷版ISSN:1729-3774
  • 电子版ISSN:1729-4061
  • 出版年度:2017
  • 卷号:6
  • 期号:7
  • 页码:42-50
  • DOI:10.15587/1729-4061.2017.114269
  • 语种:English
  • 出版社:PC Technology Center
  • 摘要:We investigated a geometrical model of unfolding a rod frame of an orbital object as a process of oscillations of a multi-link pendulum under conditions of weightlessness and within an abstract plane. The initiation of oscillations is assumed to be driven by the pulse action on one of the nodal elements of the pendulum, implemented using a pulsed rocket engine. The transported (starting) position of a multilink pendulum shall be accepted in the “folded” form. A notation of the inertial frame unfolding is performed employing the Lagrange equation of the second kind, in which potential energy was not taken into consideration because of weightlessness.It was established in the course of research:– to unfold the structure, there is no need to synchronize the means of control over the magnitudes of angles in separate nodes;– transverse oscillations of nodes (tremor) before the moment of full unfolding of a multi-link pendulum can be used as signal for the actuation of locks in order to fix the position of its adjacent links;– based on a circuit for unfolding a single multi-link structure, it is possible to form multi-beam circuits with a shared non-movable attachment node (a triad as an example).Reliability of the obtained approximate solution was tested using the created animated film about the unfolding process of the structure. An example of a four-link pendulum was studied in detail. The results might prove useful when designing the unfolding of large-size structures under conditions of weightlessness, for example, frames for solar mirrors
  • 关键词:multi-link pendulum;large-scale structure;deployment in cosmos;mirror in space;Lagrangian equation of the second kind
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